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National Income & Business Cycles 0 Ohio Wesleyan University Goran Skosples 7. Long-Run Growth.

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Presentation on theme: "National Income & Business Cycles 0 Ohio Wesleyan University Goran Skosples 7. Long-Run Growth."— Presentation transcript:

1 National Income & Business Cycles 0 Ohio Wesleyan University Goran Skosples 7. Long-Run Growth

2 1 Objectives  Why growth matters?  Learn the closed economy Solow model  See how a country’s standard of living depends on its saving and population growth rates  Importance of productivity growth  Policies to promote growth

3 2 Question Shall we play a game? Life expectancy is less than 50 years 1 out every 10 infants dies before the age of one More than 90% of households have no electricity, refrigerator, telephone, or car Fewer than 10% of adults have completed high school.  What country is it?

4 3 Why growth matters  Data on infant mortality rates: 20% in the poorest 1/5 of all countries 0.4% in the richest 1/5  In Bangladesh, about 80% of people live on less than $2/day.  One-fourth of the poorest countries have had famines during the past 3 decades.  Poverty is associated with oppression of women and minorities. Economic growth raises living standards and reduces poverty…. …for poor countries

5 4 Income and poverty in the world selected countries, 2000

6 5 Why growth matters  Anything that effects the long-run rate of economic growth – even by a tiny amount – will have huge effects on living standards in the long run. 1,081.4%243.7%85.4% 624.5% 169.2% 64.0% 2.5% 2.0% …100 years …50 years …25 years percentage increase in standard of living after… annual growth rate of income per capita …for rich countries

7 6 The lessons of growth theory These lessons help us  understand why poor countries are poor  design policies that can help them grow  learn how our own growth rate is affected by shocks and our government’s policies …can make a positive difference in the lives of hundreds of millions of people.

8 7 Int’l Differences in the Standard of Living GDP Countryper capitaCountryper capita Qatar$179,000 France$33,100 Singapore$62,100Israel$29,800 Norway$54,600Argentina$14,700 United States$47,200Brazil$10,800 Hong Kong$45,900China$7,600 Australia$41,000India$3,500 Netherlands$40,300Nigeria$2,500 Canada$39,400Ghana$2,500 Sweden$39,100Bangladesh$1,700 Germany$35,700Somalia$600 United Kingdom$34,800Zimbabwe$500 Japan$34,000 Congo, DR$300 data is in PPP

9 8 Historical GDP per capita

10 9 US GDP per capita

11 10 Growth of US GDP per capita

12 11 Sources of Economic Growth  Given what you have learned so far, what causes differences in incomes? Y = A K  L 1 -  1. 2. 3.

13 12 The Solow Model  due to Robert Solow, won Nobel Prize for contributions to the study of economic growth  a major paradigm: widely used in policy making benchmark against which most recent growth theories are compared  looks at the determinants of economic growth and the standard of living in the long run

14 13 How Solow model is different from Chapter 3’s model 1.K is no longer fixed: investment causes it to grow, depreciation causes it to shrink. 2.L is no longer fixed: population growth causes it to grow. 3.The consumption function is simpler. 4.No G or T (only to simplify presentation; we can still do fiscal policy experiments) 5.Cosmetic differences.

15 14 The production function  In aggregate terms: Y = F (K, L )  Define: _______ = ______________ _______ = ______________  Assume constant returns to scale  Divide through by L:

16 15 The production function Output per worker, y Capital per worker, k f(k) Note: this production function exhibits ___________MPK. 1 MPK

17 16 The national income identity  Y = _______  In “per worker” terms: y = _____, where c = _____ and i =_____  s = the saving rate (an exogenous parameter) Note: s is the only lowercase variable that is not equal to its uppercase version divided by L  Consumption function: (per worker) (remember, no G ) The consumption function

18 17 Saving and investment  saving (per worker)= = =  National income identity is Rearrange to get: (investment = saving, like in chap. 3!)  Using the results above, i =

19 18 Output, consumption, and investment Output per worker, y Capital per worker, k f(k) sf(k) k1k1

20 19 Population Growth  Assume that the population--and labor force-- grow at rate n. (n is exogenous)  EX: Suppose L = 1000 in year 1 and the population is growing at 2%/year ( ________ ).  Then  L = so L = in year 2. n L

21 20 Capital accumulation The basic idea: _________ increases the capital stock, ___________ and_______ reduces it. Change in capital stock = investment – depreciation – dilution kk Since _________, this becomes:  k = s f(k) – (  +n )k The equation of motion for k

22 21 Break-even investment  (  + n)k =, the amount of investment necessary to keep ___ constant.  Break-even investment includes: ____ to replace capital as it wears out  ____ to equip new workers with capital (otherwise, k would fall as the existing capital stock would be spread more thinly over a larger population of workers) 

23 22 Break-even investment Break-even investment, (  +n)k Capital per worker, k δ = the rate of depreciation n = population growth rate δ = the rate of depreciation n = population growth rate

24 23 The steady state If investment is just enough to cover depreciation ( s f(k) – (  +n)k ) then capital per worker will remain ________:  k = ____. This constant value, denoted k *, is called the _______ ______________________.  k = s f(k) – (  +n)k

25 24 The steady state Investment and depreciation Capital per worker, k sf(k) (  +n)k

26 25 Moving toward the steady state Investment and depreciation Capital per worker, k sf(k) (  +n)k k*k*  k = sf(k)  (  +n)k k1k1

27 26 An increase in the saving rate Investment and depreciation k nknk s 1 f(k) An increase in the saving rate ______ investment … …causing k to ____________________________:

28 27 Prediction:  Higher s  _______ k*.  And since y = _____, ______ k*  _______ y*.  Thus, the Solow model predicts that countries with higher rates of saving and investment will have _________ levels of capital and income per worker in the long run.

29 28 International Evidence on Investment Rates and Income per Person

30 29 The impact of population growth Investment, break-even investment Capital per worker, k sf(k) ( +n1) k( +n1) k k1*k1* An increase in n causes an _______ in break- even investment, leading to a ____ steady-state level of k.

31 30 Prediction:  Higher n  _______ k*.  And since y =, _______ k*  _______ y*.  Thus, the Solow model predicts that countries with higher population growth rates will have _________ levels of capital and income per worker in the long run. f(k)

32 31 International Evidence on Population Growth and Income per Person Income per person in 2000 (log scale)

33 32 The impact of population growth Population growth = 0Population growth = n L: K: Y: k: y: L: K: Y: k: y: Determine what happens to each variable when population growth is 0 and when it is n? Fill in whether at the steady- state the variable is constant or whether it grows or declines and at which rate:

34 33 Productivity Growth Output and Investment k nknk s 1 f(k) f 1 (k) Productivity growth _______ investment which leads to a _____ steady- state level of income per capita

35 34 Implications of the Solow Model  Countries below the steady-state level of capital per worker will _____ and countries above the steady-state level of capital per worker will _____  The further below its steady-state level of capital per worker a country is, the _______ it will grow After a war or a natural disaster, a country will grow _______  Capital should flow from rich to poor countries Why? Is that happening?

36 35 Growth Rates in the OECD

37 36 Growth Rates Around the World

38 37 Implications of the Solow Model  What can cause growth in the Solow model?  However, in a new steady-state:  Can the above sources of growth continuously rise?  In the long run, the rate of ______________ _____________ is the dominant factor determining how quickly living standards rise

39 38 Examples of technological progress  From 1950 to 2000, U.S. farm sector productivity nearly tripled.  The real price of computer power has fallen an average of 30% per year over the past three decades.  Percentage of U.S. households with ≥ 1 computers: 8% in 1984, 62% in 2003  1981: 213 computers connected to the Internet 2000: 60 million computers connected to the Internet  2001: iPod capacity = 5gb, 1000 songs. Not capable of playing episodes of Entourage. 2009: iPod capacity = 120gb, 30,000 songs. Can play episodes of Entourage.

40 39 Total Factor Productivity  Differences in income per capita: y = Ak   Both capital per worker (k) and total factor productivity (A) explain differences in incomes per capita around the world  Richer countries have both more capital per worker and higher total factor productivity capital per worker explains about ____ of the difference in incomes per capita TFP explain about ____ of the difference in incomes per capita

41 40 The US and China

42 41 Policies to Raise Living Standards

43 42 Measures of Living Standards  Is GDP per capita a good measure of the living standards?  What are some other measures?

44 43 Happiness and GDP per capita

45 44 Summary 1.The Solow growth model shows that, in the long run, a country’s standard of living depends positively on its saving rate. negatively on its population growth rate. positively on total factor productivity 2.An increase in the saving rate leads to higher output in the long run faster growth temporarily but not faster steady state growth.

46 45 3.In the long run, only a continuous increase in productivity growth can lead to sustained increase in the standard of living 4.Both capital per worker and total factor productivity explain income differences around the world Summary


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